Uma Grande Dica !!!

2001-06-14 Thread MEPPS
Title: Um Site sem divulgação é como

 
 



Site 
  sem divulgao
 
como um Outdoor 
  no poro de  Casa 
  !!

Divulgue 
  seu Site com  seus produtos e serviços para milhões de 
compradores
cadastrando-o
em todos os
 Sites de Busca.
Visite
nosso Site para mais informações:

   

 
  www.idelco.com.br


  

ou ligue (11) 
5571.9699
*** 
  Se você ainda não tem Site, nós podemos desenvolvê-lo 
***

Seu
amigo(a)  J.Oliveira

 que 
possui o e-mail
[EMAIL PROTECTED]

entrou em nosso Web-Site e enviou esta mensagem.
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Pooled relative risks

2001-06-14 Thread JFC

Hi,

Relative risk is commonly used in Epidemiology and Medical Statistics.
It is simply the ratio of two proportions.

Because of some desirable properties, it is usual to calculate instead
of  it another index, the *odds ratio*, that is a good approximation  to

relative risk in many practical cases, but not in all.

I am concerned in the way of calculating  pooled relative risks, since
it is interesting in some *meta-analytical* applications. It is very
easy to find formulas to obtain pooled odds ratios (the most known is
Mantel-Haenszel's) but, up to now, I have not been able to find one for
pooled relative risks. Could you help me with that?

Thank you a lot.

--

JFC




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Re: multivariate techniques for large datasets

2001-06-14 Thread Herman Rubin

In article 9g9k9f$h4c$[EMAIL PROTECTED],
Eric Bohlman [EMAIL PROTECTED] wrote:
In sci.stat.consult Tracey Continelli [EMAIL PROTECTED] wrote:
 value.  I'm not sure why you'd want to reduce the size of the data
 set, since for the most part the larger the N the better.

Actually, for datasets of the OP's size, the increase in power from the 
large size is a mixed blessing, for the same reason that many 
hard-of-hearing people don't terribly like wearing hearing aids: they 
bring up the background noise just as much as the signal.  With an N of 
one million, practically *any* effect you can test for is going to be 
significant, regardless of how small it is.


This just points out another stupidity of the use of 
significance testing.  Since the null hypothesis is
false anyhow, why should we care what happens to be
the probability of rejecting when it is true?

State the REAL problem, and attack this.  

-- 
This address is for information only.  I do not claim that these views
are those of the Statistics Department or of Purdue University.
Herman Rubin, Dept. of Statistics, Purdue Univ., West Lafayette IN47907-1399
[EMAIL PROTECTED] Phone: (765)494-6054   FAX: (765)494-0558


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Marijuana

2001-06-14 Thread Paul Jones

There was some research recently linking heart attacks with
Marijuana smoking.

I'm trying to work out the correlation and, most
importantly, its statistical significance.

In essence the problem comes down to:

Of 8760 hours in a year, 124 had heart attacks in them, 141
had MJ smokes in them and 9 had both.

What statistical tests apply? 
Most importantly, what is the statistical significance of
the correlation between smoking MJ in any hour and having a
heart attack in that same hour? 
What is the probablity that the null hypothesis (that
smoking marijuana and having a heart attack are unrelated)
can be rejected?
How reliable are the results from a dataset of this size?

I'm not very literate in maths and stats - please help me
out someone. I'm interested in this research from the
perspective of medicinal marijuana. 

Thanks and take care,
Paul
All About MS - the latest MS News and Views
http://www.mult-sclerosis.org/


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Re: multivariate techniques for large datasets

2001-06-14 Thread Rich Ulrich

On 13 Jun 2001 20:32:51 -0700, [EMAIL PROTECTED] (Tracey
Continelli) wrote:

 Sidney Thomas [EMAIL PROTECTED] wrote in message 
news:[EMAIL PROTECTED]...
  srinivas wrote:
   
   Hi,
   
 I have a problem in identifying the right multivariate tools to
   handle datset of dimension 1,00,000*500. The problem is still
   complicated with lot of missing data. can anyone suggest a way out to
   reduce the data set and  also to estimate the missing value. I need to
   know which clustering tool is appropriate for grouping the
   observations( based on 500 variables ).
 
 One of the best ways in which to handle missing data is to impute the
 mean for other cases with the selfsame value.  If I'm doing
 psychological research and I am missing some values on my depression
 scale for certain individuals, I can look at their, say, locus of
 control reported and impute the mean value.  Let's say [common
 finding] that I find a pattern - individuals with a high locus of
 control report low levels of depression, and I have a scale ranging
 from 1-100 listing locus of control.  If I have a missing value for
 depression at level 75 for one case, I can take the mean depression
 level for all individuals at level 75 of locus of control and impute
 that for all missing cases in which 75 is the listed locus of control
 value.  I'm not sure why you'd want to reduce the size of the data
 set, since for the most part the larger the N the better.

Do you draw numeric limits for a variable, and for a person?
Do you make sure, first, that there is not a pattern?

That is -- Do you do something different depending on
how many are missing?  Say, estimate the value, if it is an
oversight in filling blanks on a form, BUT drop a variable if 
more than 5% of responses are unexpectedly missing, since 
(obviously) there was something wrong in the conception of it, 
or the collection of it  Psychological research (possibly) 
expects fewer missing than market research.

As to the N -  As I suggested before - my computer takes 
more time to read  50 megabytes than one megabyte.  But
a psychologist should understand that it is easier to look at
and grasp and balance raw numbers that are only two or 
three digits, compared to 5 and 6.

A COMMENT ABOUT HUGE DATA-BASES.

And as a statistician, I keep noticing that HUGE databases
tend to consist of aggregations.  And these are random
samples only in the sense that they are uncontrolled, and 
their structure is apt to be ignored.

If you start to sample, to are more likely to ask yourself about 
the structure - by time, geography, what-have-you.  

An N of millions gives you tests that are wrong; estimates 
ignoring relevant structure have a spurious report of precision.
To put it another way: the Error  (or real variation) that *exists*
between a fixed number of units (years, or cities, for what I
mentioned above) is something that you want to generalize across.  
With a small N, that error term is (we assume?) small enough to 
ignore.  However, that error term will not decrease with N, 
so with a large N, it will eventually dominate.  The test 
based on N becomes increasing irrelevant

-- 
Rich Ulrich, [EMAIL PROTECTED]
http://www.pitt.edu/~wpilib/index.html


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Re: Marijuana

2001-06-14 Thread Mr Unreliable

David C. Ullrich wrote in message [EMAIL PROTECTED]...

On Thu, 14 Jun 2001 15:22:25 +0100, Paul Jones
[EMAIL PROTECTED] wrote:

There was some research recently linking heart attacks with
Marijuana smoking.

I'm trying to work out the correlation and, most
importantly, its statistical significance.

In essence the problem comes down to:

Of 8760 hours in a year, 124 had heart attacks in them, 141
had MJ smokes in them and 9 had both.

What statistical tests apply?

None. What you've said here makes no sense - what does
it mean for an _hour_ to have MJ smoke?

If you're actually reporting on actual research it
would be interesting to know what the actual researchers
actually said - if there's actual research out there
that talks about the number of hours in a year containing
smoke that will be remarkable.

If otoh this is a homework question you should quote
the question more accurately. (If the homework question
_really_ reads _exactly_ the way you put it then you
should complain to whoever assigned it that it makes
no sense.)

Most importantly, what is the statistical significance of
the correlation between smoking MJ in any hour and having a
heart attack in that same hour?

Now this sounds more like you're talking about one
person. This is an actual person who actually had
124 heart attacks in one year? I doubt it.

What is the probablity that the null hypothesis (that
smoking marijuana and having a heart attack are unrelated)
can be rejected?
How reliable are the results from a dataset of this size?

I'm not very literate in maths and stats - please help me
out someone. I'm interested in this research from the
perspective of medicinal marijuana.

Fascinating topic. If this is not actually homework you
need to explain the question much more accurately.

The data presented may refer to a much-reported study. (See, for example,
http://www.eurekalert.org/releases/bidm-bsf022800.html
)


To quote from there:

The findings are the latest to emerge from a multicenter study of 3,882
patients who survived heart attacks. In this report, 124 people reported
using marijuana regularly. Of these, 37 people reported using marijuana
within 24 hours of their heart attacks, and nine smoked marijuana within an
hour of their heart attacks.

Note:

124 people...
9 within an hour...
And 3882/37 + 37 = 141

MU




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Re: Marijuana

2001-06-14 Thread Paul Jones

Steve Leibel wrote:
 
 So the people who died from heart attacks weren't even considered in the
 study.  Perhaps of all the people who had heart attacks, recent mj use
 was statistically correlated with saving their lives.  That would be
 consistent with what you just described.  So the methodology sounds
 bogus.

That's not all - the MJ users had an excess of males,
cigarette smokers and obese people - all increased risks for
myocardial infarction. 

These articles rarely show statistical significance and it's
hard to get hold of the full text without paying loads for
it - besides, the full text might not quote p values. I want
to know how statistically significant the association is,
even given the studies obvious weaknesses. I need to know
how to calculate a p value. 

If anyone could help it would be of great value to myself
and a number of other PwMS.

Thanks and take care,
Paul
All About MS - the latest MS News and Views
http://www.mult-sclerosis.org/


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Re: Marijuana

2001-06-14 Thread Steve Leibel

In article 9galk6$fjr$[EMAIL PROTECTED],
 Mr Unreliable [EMAIL PROTECTED] wrote:

 David C. Ullrich wrote in message [EMAIL PROTECTED]...
 
 On Thu, 14 Jun 2001 15:22:25 +0100, Paul Jones
 [EMAIL PROTECTED] wrote:
 
 There was some research recently linking heart attacks with
 Marijuana smoking.
 
 I'm trying to work out the correlation and, most
 importantly, its statistical significance.
 
 In essence the problem comes down to:
 
 Of 8760 hours in a year, 124 had heart attacks in them, 141
 had MJ smokes in them and 9 had both.
 
 What statistical tests apply?
 
 None. What you've said here makes no sense - what does
 it mean for an _hour_ to have MJ smoke?
 
 If you're actually reporting on actual research it
 would be interesting to know what the actual researchers
 actually said - if there's actual research out there
 that talks about the number of hours in a year containing
 smoke that will be remarkable.
 
 If otoh this is a homework question you should quote
 the question more accurately. (If the homework question
 _really_ reads _exactly_ the way you put it then you
 should complain to whoever assigned it that it makes
 no sense.)
 
 Most importantly, what is the statistical significance of
 the correlation between smoking MJ in any hour and having a
 heart attack in that same hour?
 
 Now this sounds more like you're talking about one
 person. This is an actual person who actually had
 124 heart attacks in one year? I doubt it.
 
 What is the probablity that the null hypothesis (that
 smoking marijuana and having a heart attack are unrelated)
 can be rejected?
 How reliable are the results from a dataset of this size?
 
 I'm not very literate in maths and stats - please help me
 out someone. I'm interested in this research from the
 perspective of medicinal marijuana.
 
 Fascinating topic. If this is not actually homework you
 need to explain the question much more accurately.
 
 The data presented may refer to a much-reported study. (See, for example,
 http://www.eurekalert.org/releases/bidm-bsf022800.html
 )
 
 
 To quote from there:
 
 The findings are the latest to emerge from a multicenter study of 3,882
 patients who survived heart attacks. In this report, 124 people reported
 using marijuana regularly. Of these, 37 people reported using marijuana
 within 24 hours of their heart attacks, and nine smoked marijuana within an
 hour of their heart attacks.


So the people who died from heart attacks weren't even considered in the 
study.  Perhaps of all the people who had heart attacks, recent mj use 
was statistically correlated with saving their lives.  That would be 
consistent with what you just described.  So the methodology sounds 
bogus.


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Re: Marijuana

2001-06-14 Thread Mr Unreliable

David C. Ullrich wrote in message [EMAIL PROTECTED]...

On Thu, 14 Jun 2001 15:22:25 +0100, Paul Jones
[EMAIL PROTECTED] wrote:

There was some research recently linking heart attacks with
Marijuana smoking.

I'm trying to work out the correlation and, most
importantly, its statistical significance.

In essence the problem comes down to:

Of 8760 hours in a year, 124 had heart attacks in them, 141
had MJ smokes in them and 9 had both.

What statistical tests apply?

None. What you've said here makes no sense - what does
it mean for an _hour_ to have MJ smoke?

If you're actually reporting on actual research it
would be interesting to know what the actual researchers
actually said - if there's actual research out there
that talks about the number of hours in a year containing
smoke that will be remarkable.

If otoh this is a homework question you should quote
the question more accurately. (If the homework question
_really_ reads _exactly_ the way you put it then you
should complain to whoever assigned it that it makes
no sense.)

Most importantly, what is the statistical significance of
the correlation between smoking MJ in any hour and having a
heart attack in that same hour?

Now this sounds more like you're talking about one
person. This is an actual person who actually had
124 heart attacks in one year? I doubt it.

What is the probablity that the null hypothesis (that
smoking marijuana and having a heart attack are unrelated)
can be rejected?
How reliable are the results from a dataset of this size?

I'm not very literate in maths and stats - please help me
out someone. I'm interested in this research from the
perspective of medicinal marijuana.

Fascinating topic. If this is not actually homework you
need to explain the question much more accurately.

The data presented may refer to a much-reported study. (See, for example,
http://www.eurekalert.org/releases/bidm-bsf022800.html
)


To quote from there:

The findings are the latest to emerge from a multicenter study of 3,882
patients who survived heart attacks. In this report, 124 people reported
using marijuana regularly. Of these, 37 people reported using marijuana
within 24 hours of their heart attacks, and nine smoked marijuana within an
hour of their heart attacks.

Note:

124 people...
9 within 24 hours...
And 3882/37 + 37 = 141

MU




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Re: Marijuana

2001-06-14 Thread Paul Jones

Thanks for replying, David. I'll try to frame the problem
better.

First, I shall explain my motivations. 

There has recently been some research that implied that
smoking MJ increased risk of heart attack in the hour
following the heart attack. I haven't got the full text of
the article - I've just seen the abstract, the press
releases and resultant press coverage. There is a lot of
dodgy research research and I want to know how statistically
valid this research is.

As you can imagine this topic is of great interest to people
who use medicinal marijuana for multiple sclerosis as it has
considerable benefit for neurogenic bladder problems,
neuropathic pain and muscle spasms. The headline that MJ may
increase heart attack risk in the hour following smoking it
is extremely pertinent to people with MS. This explains my
motives. This is not homework - I have MS.

So the research says that of a large number of people who
had heart attacks at a centre, 124 people had used MJ in the
year preceding the HA. Of these 9 reported that they had
used MJ in the hour preceding the HA. All MJ users were
questioned on the frequency with which they used MJ. The
relative risk was reported as 4.8 - I used this to
back-calculate that the average number of MJ usages per year
rounded 141 - (9/n)/(115/(8760-n)) = 4.8

I see an immediate mistake in what I wrote before - I have
used the average Med MJ smokes but the total heart attacks.
Restating the problem:

Event A is smoking MJ.
Event B is having HA. 
Let's assume that both events can only happen once per hour
and that each person only had one HA.

Of 1,086,240 hours, A happened 17,484 times, B happened 124
times and both A and B happened 9 times.

What I want to know is what is the correlation between these
two event? 
Most importantly, how statistically significant is the
result? 
Can any reasonable conclusions be drawn from these data -
esp, in view of the small dataset size?

I would appreciate being corrected. 

Take care,
Paul
All About MS - the latest MS News and Views
http://www.mult-sclerosis.org/


David C. Ullrich wrote:
 
 On Thu, 14 Jun 2001 15:22:25 +0100, Paul Jones
 [EMAIL PROTECTED] wrote:
 
 There was some research recently linking heart attacks with
 Marijuana smoking.
 
 I'm trying to work out the correlation and, most
 importantly, its statistical significance.
 
 In essence the problem comes down to:
 
 Of 8760 hours in a year, 124 had heart attacks in them, 141
 had MJ smokes in them and 9 had both.
 
 What statistical tests apply?
 
 None. What you've said here makes no sense - what does
 it mean for an _hour_ to have MJ smoke?
 
 If you're actually reporting on actual research it
 would be interesting to know what the actual researchers
 actually said - if there's actual research out there
 that talks about the number of hours in a year containing
 smoke that will be remarkable.
 
 If otoh this is a homework question you should quote
 the question more accurately. (If the homework question
 _really_ reads _exactly_ the way you put it then you
 should complain to whoever assigned it that it makes
 no sense.)
 
 Most importantly, what is the statistical significance of
 the correlation between smoking MJ in any hour and having a
 heart attack in that same hour?
 
 Now this sounds more like you're talking about one
 person. This is an actual person who actually had
 124 heart attacks in one year? I doubt it.
 
 What is the probablity that the null hypothesis (that
 smoking marijuana and having a heart attack are unrelated)
 can be rejected?
 How reliable are the results from a dataset of this size?
 
 I'm not very literate in maths and stats - please help me
 out someone. I'm interested in this research from the
 perspective of medicinal marijuana.
 
 Fascinating topic. If this is not actually homework you
 need to explain the question much more accurately.
 
 Thanks and take care,
 Paul
 All About MS - the latest MS News and Views
 http://www.mult-sclerosis.org/
 
 David C. Ullrich
 *
 Sometimes you can have access violations all the
 time and the program still works. (Michael Caracena,
 comp.lang.pascal.delphi.misc 5/1/01)


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Re: multivariate techniques for large datasets

2001-06-14 Thread S. F. Thomas

Herman Rubin wrote:
 
 In article 9g9k9f$h4c$[EMAIL PROTECTED],
 Eric Bohlman [EMAIL PROTECTED] wrote:
 In sci.stat.consult Tracey Continelli [EMAIL PROTECTED] wrote:
  value.  I'm not sure why you'd want to reduce the size of the data
  set, since for the most part the larger the N the better.
 
 Actually, for datasets of the OP's size, the increase in power from the
 large size is a mixed blessing, for the same reason that many
 hard-of-hearing people don't terribly like wearing hearing aids: they
 bring up the background noise just as much as the signal.  With an N of
 one million, practically *any* effect you can test for is going to be
 significant, regardless of how small it is.
 
 This just points out another stupidity of the use of
 significance testing.  Since the null hypothesis is
 false anyhow, why should we care what happens to be
 the probability of rejecting when it is true?
 
 State the REAL problem, and attack this.

How true! The only drawback there can be to more rather than less
data for inferential purposes would have to center around the extra
cost of computation, rather than the inconvenience posed to
significance testing methodology. 

There is a significant philosophical question lurking here. It is a
reminder of how we get so attached to the tools we use that we
sometimes turn their bugs into features. Significance testing is a
make-do construction of classical statistical inference, in some
sense an indirect way of characterizing the uncertainty surrounding a
parameter estimate. The Bayesian approach of attempting to
characterize such uncertainty directly, rather than indirectly, and
further of characterizing directly, through some function
transformation of the parameter in question, the uncertainty
surrounding some consequential loss or profit function critical to
some real-world decision, is clearly laudable... if it can be
justified. 

Clearly, from a classicist's perspective, the Bayesians have failed
at this attempt at justification, otherwise one would have to be a
masochist to stick with the sheer torture of classical inferential
methods. Besides, the Bayesians indulge not a little in turning bugs
into features themselves. 

At any rate, I say all that to say this: once it is recognized that
there is a valid (extended) likelihood calculus, as easy of
manipulation as the probability calculus in attempting a direct
characterization of the uncertainty surrounding statistical model
parameters, the gap between these two ought to be closed. 

I'm not holding my breath, as this may take several generations. We
all reach for the tool we know how to use, not necessarily for the
best tool for the job. 

 Herman Rubin, Dept. of Statistics, Purdue Univ., West Lafayette IN47907-1399
 [EMAIL PROTECTED] Phone: (765)494-6054   FAX: (765)494-0558

Regards,
S. F. Thomas


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Re: Marijuana

2001-06-14 Thread Jim Ferry

I was surprised to see this subject heading on sci.math.  I thought
it might have to do with the following lyrics (I forget the name of
the group and the song):

I smoke two joints at two o' clock;
 I smoke two joints at four.
 I smoke two joints before I smoke two joints,
 And then I smoke two more.

Given an infinite supply of marijuana, even granting immortality
to Cheech and Chong would not make the above feat possible.  One
would need to have existed for an infinite amout of time.

And even then, smoking a joint takes at least one Planck time unit,
so if you plot on a time-line the points at which each joint-pair-
smoking finishes, there can't be any accumulation points.  This
would seem to preclude any such feat of pot-smoking . . . unless
you somehow exist in a strange temporal topology (e.g., the long
line).

So then, how much marijuana would one have to smoke to actually
change the nature of (one's personal) time in such a way?  I'm
guessing that no finite amount would suffice, but do not hazard
a guess as to the precise cardnality required.

| Jim Ferry  | Center for Simulation  |
++  of Advanced Rockets   |
| http://www.uiuc.edu/ph/www/jferry/ ++
|jferry@[delete_this]uiuc.edu| University of Illinois |


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Re: Marijuana

2001-06-14 Thread David C. Ullrich

On Thu, 14 Jun 2001 16:37:02 +0100, Mr Unreliable
[EMAIL PROTECTED] wrote:

David C. Ullrich wrote in message [EMAIL PROTECTED]...

On Thu, 14 Jun 2001 15:22:25 +0100, Paul Jones
[EMAIL PROTECTED] wrote:

There was some research recently linking heart attacks with
Marijuana smoking.
[...]

Fascinating topic. If this is not actually homework you
need to explain the question much more accurately.

The data presented may refer to a much-reported study. (See, for example,
http://www.eurekalert.org/releases/bidm-bsf022800.html
)


To quote from there:

The findings are the latest to emerge from a multicenter study of 3,882
patients who survived heart attacks. In this report, 124 people reported
using marijuana regularly. Of these, 37 people reported using marijuana
within 24 hours of their heart attacks, and nine smoked marijuana within an
hour of their heart attacks.

Right. Seems to me (although I really know nothing about this
sort of thing) that to draw any reliable conclusions (not that
_you_'d care about that) we need to know a little more, like what
fraction of the people who did _not_ get heart attacks smoke,
regularly or otherwise.

Note:

124 people...
9 within an hour...
And 3882/37 + 37 = 141

MU





David C. Ullrich
*
Sometimes you can have access violations all the 
time and the program still works. (Michael Caracena, 
comp.lang.pascal.delphi.misc 5/1/01)


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Re: Marijuana

2001-06-14 Thread Jay Warner


Brother! That topic sure drew a crowd! :)
Paul Jones wrote:
There was some research recently linking heart attacks
with
Marijuana smoking.
[big snip]
Jay
--
Jay Warner
Principal Scientist
Warner Consulting, Inc.
 North Green Bay Road
Racine, WI 53404-1216
USA
Ph: (262) 634-9100
FAX: (262) 681-1133
email: [EMAIL PROTECTED]
web: http://www.a2q.com
The A2Q Method (tm) -- What do you want to improve today?






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Re: Marijuana

2001-06-14 Thread David Petry


Paul Jones wrote ...

So the research says that of a large number of people who
had heart attacks at a centre, 124 people had used MJ in the
year preceding the HA. Of these 9 reported that they had
used MJ in the hour preceding the HA. All MJ users were
questioned on the frequency with which they used MJ.

Keep in mind that correlation is not the same as causation.

That's of particular importance in a study like this one.

That is, if people are taking marijuana to treat pain and
general discomfort, and if heart attacks are preceded by
pain and discomfort, then there will be a strong correlation
between marijuana use and later heart attacks, but it
won't be proof of causation.






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